IRing
Defined in: ring.ts:14
A ring (R, +, ·, 0, 1) — an abelian group under addition and a monoid under multiplication, with multiplication distributing over addition.
Whether the ring is commutative, an integral domain, or neither, is stated in its AlgebraicStructure; those distinctions add no member and so cannot be carried by a type.
Extends
Section titled “Extends”Extended by
Section titled “Extended by”Type Parameters
Section titled “Type Parameters”T extends IRing<T>
The carrier set of the ring.
Methods
Section titled “Methods”add(
other):T
Defined in: additive.ts:11
The additive operation a + b.
Parameters
Section titled “Parameters”T
Returns
Section titled “Returns”T
Inherited from
Section titled “Inherited from”mul(
other):T
Defined in: multiplicative.ts:14
The operation a · b.
Parameters
Section titled “Parameters”T
Returns
Section titled “Returns”T
Inherited from
Section titled “Inherited from”neg():
T
Defined in: additive.ts:25
The additive inverse −a.
Returns
Section titled “Returns”T
Inherited from
Section titled “Inherited from”sub(
other):T
Defined in: additive.ts:28
Subtraction a − b, equivalent to a.add(b.neg()).
Parameters
Section titled “Parameters”T
Returns
Section titled “Returns”T